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en.wikipedia.org/wiki/KdV In mathematics, the Korteweg–de Vries equation (KdV equation for short) is a mathematical model of waves on shallow water surfaces. It is particularly notable as the prototypical example of an exactly solvable model, that is, a non-linear partial differential equation whose solutions can be ...
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mathworld.wolfram.com/Korteweg-deVriesEquation.html (Tabor 1989, p. 291). The Korteweg-de Vries equation also exhibits Galilean invariance. An important step in the solution of the KdV equation was provided by Gardner et al. (1967), who proposed that it could be studied through the properties of the one-dimensional Schrödinger equation for potential
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ima.umn.edu/preprints/may2003/1927.pdf for the KdV, and the time evolution of the corresponding scattering data is obtained. Soliton solutions to the KdV are derived in several ways. Mathematics Subject Classi cation (2000): 35Q53, 35Q51, 81U40 Keywords: Korteweg-de Vries equation, inverse scattering transform, soliton
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www.math.ucla.edu/~tao/Dispersive/kdv.html gKdV-1 is the original Korteweg de Vries (KdV) equation, gKdV-2 is the modified KdV (mKdV) equation. KdV and mKdV are quite special, being the only equations in this family which are completely integrable. If k is even, the sign of c is important.
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